Conway's Knot Notation

A concise Notation based on the concept of the Tangle used by Conway (1967) to enumerateKnots up to 11 crossings. An Algebraic Knot containing no Negative signs in its Conway knotNotation is an Alternating Knot.

References

Conway, J. H. ``An Enumeration of Knots and Links, and Some of Their Algebraic Properties.'' In Computation Problems in Abstract Algebra (Ed. J. Leech). Oxford, England: Pergamon Press, pp. 329-358, 1967.

• Order Statistic
• Order (Vertex)
• Ordinal Number
• Ordinary Differential Equation
• Ordinary Differential Equation--First-Order
• Ordinary Differential Equation--First-Order Exact
• Ordinary Differential Equation Second-Order
• Ordinary Differential Equation--System with Constant Coefficients
• Ordinary Double Point
• Ordinary Line
• Ordinary Point
• Ordinate
• Ore Number
• Ore's Conjecture
• Ore's Theorem
• Orientable Surface
• Orientation (Plane Curve)
• Orientation-Preserving
• Orientation-Reversing
• Orientation (Vectors)
• Origami
• Origin
• Ornstein's Theorem
• Orr's Theorem
• Orthic Triangle